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a computer can do per hour 5 tasks and in 3 hours 15 tasks

anything mire than 5, so 6 is the least

option C
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Bunuel
A computer can perform 30 identical tasks in six hours. At that rate, what is the minimum number of computers that should be assigned to complete 80 tasks within three hours?

A. 4
B. 5
C. 6
D. 7
E. 8
Let´s use UNITS CONTROL, one of the most powerful tools of our method!

\(? = {\left( {N\,\,{\mathop{\rm int}} } \right)_{\min }}\,\,\,{\rm{for}}\,\,\,\,\,{{80\,\,{\rm{tasks}}} \over {3\,\,{\rm{hours}}}}\)

\(1\,\,{\rm{comp}}\,{\rm{,}}\,\,{\rm{3h}}\,\,\, \to \,\,\,15\,\,{\rm{tasks}}\,\,\,\,\,\left( {{{30\,\,{\rm{tasks}}} \over {6\,\,{\rm{hours}}}} = {{15\,\,{\rm{tasks}}} \over {3\,\,{\rm{hours}}}}} \right)\)

\(N\,\,{\rm{comp}}\,{\rm{,}}\,\,{\rm{3h}}\,\,\, \to \,\,\,N \cdot 15\,\,{\rm{tasks}}\,\,\, \ge \,\,\,80\,\,{\rm{tasks}}\)


\({\rm{N}}\,\, \ge \,\,{{80} \over {15}} = {{16} \over 3} = 5{1 \over 3}\,\,\,\,\, \Rightarrow \,\,\,\,? = 6\)


This solution follows the notations and rationale taught in the GMATH method.

Regards,
Fabio.
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Bunuel
A computer can perform 30 identical tasks in six hours. At that rate, what is the minimum number of computers that should be assigned to complete 80 tasks within three hours?

A. 4
B. 5
C. 6
D. 7
E. 8

a computer can do per hour 5 tasks and in 3 hours 15 tasks
so 80 tasks ; 80tasks can be done by 80/15: ~6comptuers required IMO C

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Hi there!

There are always many similar ideas/solutions to any given problem.

If a different wording or a more structured presentation helps other members get a better comprehension, I guess the contribution is valid.

Regards,
Fabio.
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fskilnik
Bunuel
A computer can perform 30 identical tasks in six hours. At that rate, what is the minimum number of computers that should be assigned to complete 80 tasks within three hours?

A. 4
B. 5
C. 6
D. 7
E. 8
Let´s use UNITS CONTROL, one of the most powerful tools of our method!

\(? = {\left( {N\,\,{\mathop{\rm int}} } \right)_{\min }}\,\,\,{\rm{for}}\,\,\,\,\,{{80\,\,{\rm{tasks}}} \over {3\,\,{\rm{hours}}}}\)

\(1\,\,{\rm{comp}}\,{\rm{,}}\,\,{\rm{3h}}\,\,\, \to \,\,\,15\,\,{\rm{tasks}}\,\,\,\,\,\left( {{{30\,\,{\rm{tasks}}} \over {6\,\,{\rm{hours}}}} = {{15\,\,{\rm{tasks}}} \over {3\,\,{\rm{hours}}}}} \right)\)

\(N\,\,{\rm{comp}}\,{\rm{,}}\,\,{\rm{3h}}\,\,\, \to \,\,\,N \cdot 15\,\,{\rm{tasks}}\,\,\, \ge \,\,\,80\,\,{\rm{tasks}}\)


\({\rm{N}}\,\, \ge \,\,{{80} \over {15}} = {{16} \over 3} = 5{1 \over 3}\,\,\,\,\, \Rightarrow \,\,\,\,? = 6\)


This solution follows the notations and rationale taught in the GMATH method.

Regards,
Fabio.

Good explanation fskilnik, result here is 5.333....why is minimum here not 5 but 6?
Could you help clarify? Thanks
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Kimberly77

Good explanation fskilnik, result here is 5.333....why is minimum here not 5 but 6?
Could you help clarify? Thanks

Hello Kimberly77 !

Sure! You need more than 5 computers... and six computers are enough... got it?

(The issue here is the fact that we look for the smallest integer that satisfies our needs!)

Regards and success in your studies,
Fabio.
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fskilnik
Kimberly77

Good explanation fskilnik, result here is 5.333....why is minimum here not 5 but 6?
Could you help clarify? Thanks

Hello Kimberly77 !

Sure! You need more than 5 computers... and six computers are enough... got it?

(The issue here is the fact that we look for the smallest integer that satisfies our needs!)

Regards and success in your studies,
Fabio.

ah totally make sense now, thanks a bunch fskilnik :please: :thumbsup:
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